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Den 10.04.2025 22:02, skrev Aether Regained:In your scenario? Sure. Most or thePaul.B.Andersen:Nothing but the mean lifetime is really measured in my scenario above.>>
The speed of muons is v = ~ 0.999668⋅c through the atmosphere
which also is within the laboratory with open roof.
γ = 38.8.
>
The mean proper lifetime of a muon is t₀ = 2.2 μs.
But measured in the Earth's rest frame the lifetime of the muon
is tₑ = 2.2e-6⋅γ s = 85.36 μs (time dilation!).
>
Since muons are created at a height ~15 km, and the time for
a muon to reach the earth is t = 15e3/v = 5.005 s,
then the part of the muon flux that will reach the Earth is
N/N₀ = exp(-t/tₑ) = 0.556, so 55.6% of the muons would reach the Earth.
>
If the lifetime of the muons had been 2.2 μs, then the part of
the muon flux that will reach the Earth would be:
N/N₀ = exp(-t/t₀) = 1.32e-10.
So only 0.0000000132% of the muons would reach the Earth.
>
Can you guess which of them is closest to what is observed?
>
@PaulBAndersen
>
There is one flaw I find in the SR explanation, can you confirm if it is
true:
>
What is really measured are these (the facts):
>
1. The mean proper lifetime of a muon is t₀ = 2.2 μs.
2. muons are created at a height ~15 km
3. The speed of the muons is ~c, so travel time is ~50.05 μs
4. muon flux measured on the Earth's surface is about 55.6% of what it
is at 15km.
>
From 1, 2 and 3, the expected muon flux on the Earth's surface is:
>
N/N₀ = exp(-t/t₀) = exp(-50.05/2.2) = 1.32e-10 = 0.0000000132%
>
The important point (the flaw) is that the speed of the muon has not
actually been measured to be 0.999668⋅c, but instead is computed.
>
N/N₀ = exp(-t/γt₀) = .556 => γ = 38.8 => v = 0.999668⋅c
>
The SR explanation would have been more convincing, if the speed had
actually been measured to that many significant figures.
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